In quantum operations, probabilities characterise both the degree of the success of a state transformation and, as density operator eigenvalues, the degree of mixedness of the final state. We give a unified treatment of pure-to-pure state transformations, covering both probabilistic and deterministic cases. We then discuss the role of majorization in describing the dynamics of mixing in quantum operations. The conditions for mixing enhancement for all initial states are derived. We show that mixing is monotonically decreasing for deterministic pure-to-pure transformations, and discuss the relationship between these transformations and deterministic LOCC entanglement transformations
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Nonlinear evolution of the gravitational radiation (GR) driven instability in the r-modes of neutron...
We study the behavior of the photon two point function, in non-commutative QED, in a general covaria...
We reconsider the phenomenon of mass generation via coordinate-dependent compactifications of higher...
In this paper we argue that in realistically calibrated two period general equilibrium models with i...
An elementary -- hopefully pedagogical -- introduction to perturbative renormalization and renormali...
We develop a mathematical programming approach for the classical PSPACE - hard restless bandit probl...
Decoherence is the phenomenon of non-unitary dynamics that arises as a consequence of coupling betwe...
In order to help in designing an accurate pension reform, we determine the optimal resource allocati...
In this paper we argue that in realistically calibrated two period general equilibrium models with i...
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